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Research explained

The 2018 classroom mental abacus study

A shorter trial asks a different educational question.

Would one school year of mental abacus instruction provide an advantage over the usual mathematics curriculum? Barner and colleagues tested this in first- and second-grade classrooms in the United States. The study offers a useful counterweight to assuming that any abacus program will reproduce the results of longer training.

Journal of Numerical Cognition · 2018

Back to the history of the abacus
Original diagram of classroom assignment to standard mathematics or a mixed abacus curriculum, with beginning- and end-of-year assessments; no numerical learning gains are shown.
Weekly schedule: A has three abacus and two usual mathematics lessons; B has five usual mathematics lessons. Each lasts 40 minutes. Testing occurs at the start (0) and end (1) of the year.

The study at a glance

  1. Before instruction

    Classes are assigned and beginning-of-year assessments establish a starting point.

  2. One school year

    A mixed abacus curriculum is compared with standard mathematics teaching.

  3. Conclusion

    Caution is needed when promising benefits from a short classroom intervention.

How this differs from the 2016 trial

The earlier study followed sustained training for three years in India. This trial examined a shorter intervention in a US public school. It asked whether a commercially provided curriculum, taught in ordinary classrooms, improved computation or broader cognitive measures relative to existing teaching.

The paper appeared online on 30 January 2018 in a journal issue labeled 2017. The article’s published citation uses 2018; that is why this explanation and its URL use that year. The publication year should not be confused with the duration of training.

Classroom randomization and equal teaching time

Classes, rather than individual children within a class, were assigned to the two conditions. The comparison classes continued standard mathematics. Abacus classes used three 40-minute periods per week for abacus instruction and two for their usual mathematics; comparison classes used all five periods for their usual curriculum.

Testing took place near the beginning and end of the school year. The researchers assessed arithmetic, place value and cognitive tasks, and also checked whether learners could read abacus arrangements. This distinguishes gaining some familiarity with a frame from showing a wider academic advantage.

Findings: no general computation advantage

Neither grade showed a significant advantage in mathematical computation or the cognitive abilities tested relative to the comparison condition. First graders had more difficulty acquiring abacus expertise; second graders were more successful. There were hints of a place-value advantage among older learners, rather than a broad, established mathematics benefit.

“No significant advantage” describes the evidence from these tasks and this design. It does not show that no child learned, that the groups made no progress, or that every longer program must fail. Equally, an interesting exploratory result should not be presented as a guaranteed benefit.

Ask which comparison is being made

Improving between the beginning and end of a school year is different from improving more than classmates following another curriculum. The second comparison is the central intervention question.

Limitations and uncertainty

The trial concerns one school and one academic year. Participation depended on consent and attendance, and not every child contributed data at both assessments. Teachers knew the teaching condition, although researchers administering the main tests were kept unaware of group assignment.

The findings do not separate training duration from every other difference between this and the 2016 study. Setting, age, curriculum and how instruction fits the timetable also changed. It would be misleading to say that the two papers prove one year never works and three years always does.

Reading both studies together

The two trials offer evidence about particular educational arrangements. They are more informative than testimonials because they compare groups and assess outcomes, but their conclusions still depend on what was tested. A parent can value enjoyable, understandable arithmetic practice while checking claims about wider benefits separately.

When choosing activities, ask whether the child can explain place value and exchanges, whether tasks suit their readiness, and whether the advertised outcome matches the evidence. Sorobak’s free tools let families explore bead arithmetic; neither study specifically evaluated Sorobak.

Two different trials, not a test of training length alone
Feature2016 paper2018 paper
SettingSchool in IndiaUS public school
DurationThree yearsOne school year
AssignmentStudentsClasses
Teaching arrangementExtra practice in both groupsSame total timetable, different curriculum mix
Computation resultArithmetic advantageNo significant advantage
Broad cognitive benefitNot establishedNot established

Key points to remember

  • Random assignment was at the classroom level.
  • The abacus program replaced part of usual mathematics time rather than adding extra hours.
  • Learning to read beads is different from outperforming another curriculum.
  • The article was published in 2018 in an issue labeled 2017.

Sources & further reading

This is an original educational explanation of the research, not the original paper. The full publication is identified below.

  1. Barner et al. · Journal of Numerical CognitionBarner, D., Athanasopoulou, A., Chu, J., Lewis, M., Marchand, E., Schneider, R., & Frank, M. (2018). A One-Year Classroom-Randomized Trial of Mental Abacus Instruction for First- and Second-Grade Students. Journal of Numerical Cognition, 3(3), 540–558. DOI: 10.5964/jnc.v3i3.106.

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